Math / AlgebraQuestionGiven the following functions, find each of the values: f(x)=x2+6x−7g(x)=x−1(f+g)(−3)=(f−g)(1)=(f⋅g)(0)=(fg)(4)=\begin{array}{l} f(x)=x^{2}+6 x-7 \\ g(x)=x-1 \\ (f+g)(-3)= \\ (f-g)(1)= \\ (f \cdot g)(0)= \\ \left(\frac{f}{g}\right)(4)= \end{array}f(x)=x2+6x−7g(x)=x−1(f+g)(−3)=(f−g)(1)=(f⋅g)(0)=(gf)(4)=Studdy SolutionSimplify the expression:(fg)(4)=16+24−73 \left(\frac{f}{g}\right)(4) = \frac{16 + 24 - 7}{3} (gf)(4)=316+24−7 =333 = \frac{33}{3} =333 =11 = 11 =11 The values are:(f+g)(−3)=−20 (f+g)(-3) = -20 (f+g)(−3)=−20 (f−g)(1)=0 (f-g)(1) = 0 (f−g)(1)=0 (f⋅g)(0)=7 (f \cdot g)(0) = 7 (f⋅g)(0)=7 (fg)(4)=11 \left(\frac{f}{g}\right)(4) = 11 (gf)(4)=11View Full Solution - FreeWas this helpful?